Provide an appropriate response. Let C(x) be the cost function and R(x) the revenue function. Compute the marginal cost, marginal revenue, and the marginal profit functions. C(x) = 0.0004x3 - 0.048x² + 100x + 40,000 R(x) = 450x C'(x) = 0.0012x2 + 0.096x + 100 R'(x) = 450 P'(x) = 0.0012x2+ 0.096x + 350 C'(x) = 0.0012x2 - 0.096x+ 100 R'(x) = 450 P'(x) = -0.0012x2 + 0.096x + 350 C'(x) = 0.0012x2 -0.096x + 100 R'(x) = 450 P'(x) = 0.0012x2 .0.096x - 350

Provide an appropriate response. Let C(x) be the cost function and R(x) the revenue function. Compute the marginal cost, marginal revenue, and the marginal profit functions. C(x) = 0.0004x3 - 0.048x² + 100x + 40,000 R(x) = 450x C'(x) = 0.0012x2 + 0.096x + 100 R'(x) = 450 P'(x) = 0.0012x2+ 0.096x + 350 C'(x) = 0.0012x2 - 0.096x+ 100 R'(x) = 450 P'(x) = -0.0012x2 + 0.096x + 350 C'(x) = 0.0012x2 -0.096x + 100 R'(x) = 450 P'(x) = 0.0012x2 .0.096x - 350

Algebra and Trigonometry (MindTap Course List)

4th Edition

ISBN:9781305071742

Author:James Stewart, Lothar Redlin, Saleem Watson

Publisher:James Stewart, Lothar Redlin, Saleem Watson

Chapter2: Functions

Section2.4: Average Rate Of Change Of A Function

Problem 4.2E: bThe average rate of change of the linear function f(x)=3x+5 between any two points is ________.

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